Answer:
$225
Explanation:
Remember, the interest rates of a loan are spread out equally each month.
Therefore, we calculated the value of the total interest in dollars for a year:
30,000/100 x 9 = $2,700 (annual interest in dollars)
Next, we divide the annual interest in dollars by 12 to get the value from the first month:
$2700/12= $225 (First month interest in dollars)
Answer:
Option A
Explanation:
- Debit is for increasing expenses and assets
- Where as credit decreases them.
As per Newtons third law every action has a equal and opposite reaction
- So every debit have a equal credit in trial balance.
Opt A is correct
Answer:
increase in cost of living of 9.09%
Explanation:
The cost of living for 2016 is goven as
(10 pizzas*$10) + (7 jeans * $40)+ (20 gallons of milk * $3)
= 100 + 280 + 60= $440
The cost of living from 2017 is
(10 pizzas*$14) + (7 jeans * $40)+ (20 gallons of milk * $3)
= 140 + 280 + 60
= $480
The percentage increase in cost of living between 2016 and 2017= (Cost of living in 2017/cost of living in 2016)* 100
= {480/440}* 100
= 109.09%
So there was a increase in cost of living of 9.09%
Answer:
Check the explanation
Explanation:
C(x) = 0.06x^2 - 6x + 218
Its a quadratic function , minima would occur at vertex.
x is no. of digital cameras
x = -b/2a = -(-6/2*0.06) = 50 cameras
Minimum marginal cost : C(50) = 0.06(50)^2 - 6*50 + 218 = $ 68
Answer:
hope this helps
Assume that you hold a well-diversified portfolio that has an expected return of 11.0% and a beta of 1.20. You are in the process of buying 1,000 shares of Alpha Corp at $10 a share and adding it to your portfolio. Alpha has an expected return of 21.5% and a beta of 1.70. The total value of your current portfolio is $90,000. What will the expected return and beta on the portfolio be after the purchase of the Alpha stock? Do not round your intermediate calculations.
Old portfolio return
11.0%
Old portfolio beta
1.20
New stock return
21.5%
New stock beta
1.70
% of portfolio in new stock = $ in New / ($ in old + $ in new) = $10,000/$100,000=
10%
New expected portfolio return = rp = 0.1 × 21.5% + 0.9 × 11% =
12.05%
New expected portfolio beta = bp = 0.1 × 1.70 + 0.9 × 1.20 =
1.25
Explanation:
